Month: June 2023

  • Gas Compressibility Factor Correction for Nonhydrocarbon Gases

    Wichert and Aziz (1972) have presented a correlation that allows the use of the Standing-Katz graph (Figure 4-1) in the presence of nonhydrocarbon gases. In this case corrected pseudocritical values are and where the term ε3 is a function of the H2S and CO2 concentrations given by that can also be obtained graphically from Figure 4-3. Figure 4-3. Pseudocritical…

  • Pseudocritical Properties from Gas Gravity

    In the absence of detailed composition of a natural gas, Figure 4-2 can be used to relate the gas gravity (to air) with the pseudocritical properties of gas mixtures. Using the results of Example 4-2, the calculated molecular weight is 18.92, leading to γg = 18.92/28.97 = 0.65. From Figure 4-2, ppc = 670 psi and Tpc = 375°R, which compare with 671 psi and…

  • Correlations and Useful Calculations for Natural Gases

    Several important works have presented correlations for natural gas properties. Following is a summary of these, with brief descriptions of the use of these correlations.

  • Real Gas Law

    The behavior of natural gas mixtures can be approximated by the real gas law where Z is the compressibility factor, also called the gas deviation factor in the petroleum engineering literature. The universal gas constant, R, is equal to 10.73 psi ft3/lb-mol-°R. Equation (4-2) is a general equation of state for gases. The gas compressibility factor for mixtures of…

  • Gas Gravity

    Gas gravity, as used in natural gas production and reservoir engineering, is the ratio of the molecular weight of a natural gas mixture to that of air, itself a mixture of gases. Gas gravity is perhaps the most important defining property of a natural gas because almost all properties and, in fact, the actual description…

  • Introduction

    Natural gas reservoirs produce hydrocarbons that exist primarily in the gaseous phase at reservoir conditions. To predict the gas production rate from these reservoirs, there is a need to review some of the fundamental properties of hydrocarbon gases. This is particularly important (more so than in the case of oil reservoirs) because certain physical properties…

  • Fetkovich’s Approximation

    Vogel’s correlation, normalizing qo by qo,max, is frequently not in close accordance with field data. Fetkovich (1973) suggested a normalization with , and in a flow equation of the form the relationship becomes Equation (3-63) requires the determination of two unknowns, the absolute open flow potential, qo,max, and the exponent n. Both of them are characteristic of a specific well and…

  • Generalized Vogel Inflow Performance

    If the reservoir pressure is above the bubble point and yet the flowing bottomhole pressure is below, a generalized inflow performance can be written. The following approach enables generation of an IPR that has a straight portion for pwf ≥ pb, and follows the Vogel equation for pwf < pb adapted to the straightforward logic found in Standing (1971). This can be…

  • Oil Inflow Performance for a Two-Phase Reservoir

    Vogel (1968) introduced an empirical relationship for qo based on a number of history-matching simulations. The relationship, normalized for the absolute open flow potential, qo,max is where, for pseudosteady state, where ko is the effective permeability to oil that might be estimated from a pressure buildup test. Therefore, The convenience of the Vogel correlation is that it allows the use of…

  • Two-Phase Flow in a Reservoir

    Although a rigorous treatment of two-phase flow in a reservoir is outside the scope. It is necessary to understand the impact of competing phases on the flow of a fluid through the porous medium. If there are two or three fluids flowing at the same time in a porous medium, the absolute reservoir permeability, k, is…